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alekssr [168]
2 years ago
14

Near an ocean beach, a high-rise building is being constructed that will block the scenic view of the ocean by the residents of

a low-rise building. The Coase theorem suggests that this type of dispute between the owners of high-rise and low-rise buildings: Group of answer choices Can only be resolved by a zoning ordinance restricting high-rise buildings Should be resolved by a government fine for the builder of the high-rise Can be resolved by the owners themselves through individual bargaining Has to be resolved by city government officials
Business
1 answer:
Snowcat [4.5K]2 years ago
8 0

The correct answer is can be resolved by the owners themselves through private bargaining.

  • According to the Coase Theorem, where there is a conflict between property rights, the parties involved can bargain or negotiate terms that
  • fully reflect the actual costs and underlying values of the relevant property rights, leading to the most efficient conclusion.
  • When negotiating is costly, Coase's theorem fails. A fair resolution cannot be reached if negotiation is not possible.

What are the conditions of Coase Theorem?

  • The two requirements for an effective market solution are full property rights and no (or minimal) transaction costs, according to the Coase theorem.
  • By transferring property rights, one can occasionally approximate these conditions and establish a market for the externality.

Learn more about Coase Theorem brainly.com/question/14837886

#SPJ4

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Answer:

16 weeks

Explanation:

Given:

Amount saved each week in the first 5 weeks = $25

Amount saved each week in the next 7 weeks = $25 + $20 = $45

Amount saved each week afterwards = $25

Total amount to be saved = $540

Now,

The total amount saved in the first 5 weeks = $25 × 5 = $125

The total saved in the next 7 weeks = $45 × 7 = $315

Thus,

The total amount saved till now = $125 + $215 = $440

Now,

The remaining amount to be saved = $540 - $440 = $100

The time required to save the $100 = \frac{\textup{100}}{\textup{25}}

= 4

Hence,.

the total weeks required = 5 + 7 + 4 = 16 weeks

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A

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